Transforms and Partial Differential Equations
Subject and UNIT: Transforms and Partial Differential Equations: Formula
some important hints, results & formulae : Z - Transforms and Difference Equations - Transforms and Partial Differential Equations
Z - Transforms and Difference Equations | Transforms and Partial Differential Equations
Subject and UNIT: Transforms and Partial Differential Equations: Unit V: Z - Transforms and Difference Equations
Questions and Answers: Z - Transforms and Difference Equations - Transforms and Partial Differential Equations
Formula with Solved Example Problems
Subject and UNIT: Transforms and Partial Differential Equations: Unit V: Z - Transforms and Difference Equations
We know that Laplace Transforms are very useful to solve linear differential equations
Definition, Statement, Solved Example Problems
Subject and UNIT: Transforms and Partial Differential Equations: Unit V: Z - Transforms and Difference Equations
Def. Difference equations: A difference equation is a relation between the differences of an unknown function at one or more general values of the argument.
Definition, Statement, Proof, Solved Example Problems | Z - Transforms
Subject and UNIT: Transforms and Partial Differential Equations: Unit V: Z - Transforms and Difference Equations
The convolution theorem plays an important role in the solution of difference equations and in probability problems involving sums of two independent random variables.
Definition, Solved Example Problems
Subject and UNIT: Transforms and Partial Differential Equations: Unit V: Z - Transforms and Difference Equations
Def. Inverse Z-transform If Z[x(n)] = X(z) then Z-1[X (z)] = [x (n)] Z-1[X (z)] can be found out by any one of the following methods.
Applications, Elementary properties, Definition, Solved Example Problems
Subject and UNIT: Transforms and Partial Differential Equations: Unit V: Z - Transforms and Difference Equations
The Z-transform plays the same role for discrete systems as the Laplace transform does for continuous systems.
Fourier Transforms | Transforms and Partial Differential Equations
Subject and UNIT: Transforms and Partial Differential Equations: Unit IV: Fourier Transforms
Questions and Answers - Fourier Transforms - Transforms and Partial Differential Equations
Definition, Statement, Proof, Solved Example Problems
Subject and UNIT: Transforms and Partial Differential Equations: Unit IV: Fourier Transforms
a. FOURIER COSINE TRANSFORM: The infinite Fourier cosine transform of f (x) is defined by
Definition, Properties, Proof Statement, Inversion formula, Parseval's identity, Convolution theorem, Solved Example Problems
Subject and UNIT: Transforms and Partial Differential Equations: Unit IV: Fourier Transforms
Whatever definitions or format we use, there will be a difference in constant factor while finding F (s) = F [f(x)]. But this will be adjusted while expressing f(x) as a Fourier integral.
Sine and Cosine | Solved Example Problems
Subject and UNIT: Transforms and Partial Differential Equations: Unit IV: Fourier Transforms
Integral transforms are used in the solution of partial differential equations.
Applications of Partial Differential Equations | Transforms and Partial Differential Equations
Subject and UNIT: Transforms and Partial Differential Equations: Unit III: Applications of Partial Differential Equations
Questions and Answers: Applications of Partial Differential Equations - Transforms and Partial Differential Equations